10.11. Checking the other valuesΒΆ
howMany
only counts the occurrences of a particular value, and we
are interested in seeing how many times each value appears. We can solve
that problem with a loop:
int numValues = 20;
int upperBound = 10;
vector<int> vector = randomVector (numValues, upperBound);
cout << "value\thowMany";
for (int i = 0; i < upperBound; i++) {
cout << i << '\t' << howMany (vector, i) << endl;
}
Notice that it is legal to declare a variable inside a for
statement. This syntax is sometimes convenient, but you should be aware
that a variable declared inside a loop only exists inside the loop. If
you try to refer to i
later, you will get a compiler error.
This code uses the loop variable as an argument to howMany
, in order
to check each value between 0 and 9, in order. The result is:
value howMany
0 2
1 1
2 3
3 3
4 0
5 2
6 5
7 2
8 0
9 2
Again, it is hard to tell if the digits are really appearing equally
often. If we increase numValues
to 100,000 we get the following:
value howMany
0 10130
1 10072
2 9990
3 9842
4 10174
5 9930
6 10059
7 9954
8 9891
9 9958
In each case, the number of appearances is within about 1% of the expected value (10,000), so we conclude that the random numbers are probably uniform.
- inside of the for loop.
- Correct!
- outside of the for loop, but inside of the function it's used in.
- Incorrect! The variable goes out of scope as soon as the for loop terminates!
- outside of the function, and everywhere else in the program.
- Incorrect! The variable goes out of scope as soon as the for loop terminates!
Q-1: If you declare a variable inside a for
statement, where can it exist?
- the difference between actual and expected number of appearances increases
- Correct! The numbers go from being off by less than 5 to more than 100.
- the difference between actual and expected number of appearances decreases
- Incorrect! Take a look at the numbers again!
- the percent by which the number of appearances differs from the expected number increases
- Incorrect! Take a look at the numbers again!
- the percent by which the number of appearances differs from the expected number decreases
- Incorrect! As we continue to increase the size of numValues, the percent by which the number of appearances differes from the expected value approaches 0.
Q-2: Multiple Response When we increase the size of numValues
, which of the following is true: